int i;
for (i = 0; i < ARRAY_SIZE; ++i)
{
  myArray[i] = VALUE;
}

我觉得这比

int myArray[10] = { 5, 5, 5, 5, 5, 5, 5, 5, 5, 5...

以防数组的大小发生变化。

你可以像上面详细描述的那样做整个静态初始化器的事情，但是当你的数组大小发生变化时(当你的数组变大时，如果你没有添加适当的额外初始化器，你就会得到垃圾)，这可能是一个真正的麻烦。

Memset为您的工作提供了一个运行时命中，但是任何正确的代码大小命中都不受数组大小变化的影响。当数组大于几十个元素时，我几乎在所有情况下都会使用这个解决方案。

如果静态声明数组真的很重要，我会写一个程序来为我编写程序，并使其成为构建过程的一部分。

我知道最初的问题明确地提到了C而不是c++，但如果你(像我一样)来这里寻找c++数组的解决方案，这里有一个巧妙的技巧:

如果你的编译器支持fold表达式，你可以使用template magic和std::index_sequence生成一个包含你想要的值的初始化列表。你甚至可以把它想象成一个老板:

#include <array>

/// [3]
/// This functions's only purpose is to ignore the index given as the second
/// template argument and to always produce the value passed in.
template<class T, size_t /*ignored*/>
constexpr T identity_func(const T& value) {
    return value;
}

/// [2]
/// At this point, we have a list of indices that we can unfold
/// into an initializer list using the `identity_func` above.
template<class T, size_t... Indices>
constexpr std::array<T, sizeof...(Indices)>
make_array_of_impl(const T& value, std::index_sequence<Indices...>) {
    return {identity_func<T, Indices>(value)...};
}

/// [1]
/// This is the user-facing function.
/// The template arguments are swapped compared to the order used
/// for std::array, this way we can let the compiler infer the type
/// from the given value but still define it explicitly if we want to.
template<size_t Size, class T>
constexpr std::array<T, Size> 
make_array_of(const T& value) {
    using Indices = std::make_index_sequence<Size>;
    return make_array_of_impl(value, Indices{});
}

// std::array<int, 4>{42, 42, 42, 42}
constexpr auto test_array = make_array_of<4/*, int*/>(42);
static_assert(test_array[0] == 42);
static_assert(test_array[1] == 42);
static_assert(test_array[2] == 42);
static_assert(test_array[3] == 42);
// static_assert(test_array[4] == 42); out of bounds

您可以查看工作中的代码(在Wandbox中)

如果你想确保数组的每个成员都被显式初始化，只需从声明中省略维度:

int myArray[] = { 1, 2, 3, 4, 5, 6, 7, 8, 9 };

编译器将从初始化列表中推导出维度。不幸的是，对于多维数组，只有最外层的维度可能被省略:

int myPoints[][3] = { { 1, 2, 3 }, { 4, 5, 6 }, { 7, 8, 9} };

还可以，但是

int myPoints[][] = { { 1, 2, 3 }, { 4, 5, 6 }, { 7, 8, 9} };

不是。

#include<stdio.h>
int main(){
int i,a[50];
for (i=0;i<50;i++){
    a[i]=5;// set value 5 to all the array index
}
for (i=0;i<50;i++)
printf("%d\n",a[i]);
   return 0;
}

它将给o/p 5 5 5 5 5 5 ......直到整个数组的大小

没有人提到访问初始化数组元素的索引顺序。我的示例代码将为它提供一个说明性示例。

#include <iostream>

void PrintArray(int a[3][3])
{
    std::cout << "a11 = " << a[0][0] << "\t\t" << "a12 = " << a[0][1] << "\t\t" << "a13 = " << a[0][2] << std::endl;
    std::cout << "a21 = " << a[1][0] << "\t\t" << "a22 = " << a[1][1] << "\t\t" << "a23 = " << a[1][2] << std::endl;
    std::cout << "a31 = " << a[2][0] << "\t\t" << "a32 = " << a[2][1] << "\t\t" << "a33 = " << a[2][2] << std::endl;
    std::cout << std::endl;
}

int wmain(int argc, wchar_t * argv[])
{
    int a1[3][3] =  {   11,     12,     13,     // The most
                        21,     22,     23,     // basic
                        31,     32,     33  };  // format.

    int a2[][3] =   {   11,     12,     13,     // The first (outer) dimension
                        21,     22,     23,     // may be omitted. The compiler
                        31,     32,     33  };  // will automatically deduce it.

    int a3[3][3] =  {   {11,    12,     13},    // The elements of each
                        {21,    22,     23},    // second (inner) dimension
                        {31,    32,     33} };  // can be grouped together.

    int a4[][3] =   {   {11,    12,     13},    // Again, the first dimension
                        {21,    22,     23},    // can be omitted when the 
                        {31,    32,     33} };  // inner elements are grouped.

    PrintArray(a1);
    PrintArray(a2);
    PrintArray(a3);
    PrintArray(a4);

    // This part shows in which order the elements are stored in the memory.
    int * b = (int *) a1;   // The output is the same for the all four arrays.
    for (int i=0; i<9; i++)
    {
        std::cout << b[i] << '\t';
    }

    return 0;
}

输出结果为:

a11 = 11                a12 = 12                a13 = 13
a21 = 21                a22 = 22                a23 = 23
a31 = 31                a32 = 32                a33 = 33

a11 = 11                a12 = 12                a13 = 13
a21 = 21                a22 = 22                a23 = 23
a31 = 31                a32 = 32                a33 = 33

a11 = 11                a12 = 12                a13 = 13
a21 = 21                a22 = 22                a23 = 23
a31 = 31                a32 = 32                a33 = 33

a11 = 11                a12 = 12                a13 = 13
a21 = 21                a22 = 22                a23 = 23
a31 = 31                a32 = 32                a33 = 33

11      12      13      21      22      23      31      32      33